Published April 14, 1989 | Version v1
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On the two rapidity solution of the Yang-Baxter relation

Creators

  • 1. Centre d'Etudes Nucleaires de Saclay, Institut de Recherche Fondamentale, Departement de Physique Generale, Service de Physique Theorique (France)

Description

We give a relation of the type R(α,β)L(α)L(β) = L(β)L(α)R(α,β) related to the new solution of the Yang-Baxter relation for the chiral Potts model. The elements of L(α) are also q- deformation of Γ- function or product, with invariant structure by Fourier transform on ZN(qN = 1). (author)

Abstract (French)

On montre une relation du type R(α,β)L(α)L(β) = L(β)L(α)R(α,β) basee sur la nouvelle solution de la relation de Yang-Baxter pour le modele chiral de Potts. Comme ceux de R, les elements de L(α) sont des q-deformations de la fonction Γ ou des produits, dont la structure est invariante par transformation de Fourier sur ZN(qN = 1). (auteur)

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Additional details

Additional titles

Original title (French)
Sur la nouvelle solution a deux rapidites de la relation de Yang-Baxter

Publishing Information

Imprint Pagination
32 p.
Report number
CEA-N--2601

INIS

Country of Publication
France
Country of Input or Organization
France
INIS RN
49089212
Subject category
S97: MATHEMATICAL METHODS AND COMPUTING;
Descriptors DEI
ANALYTICAL SOLUTION; CHIRALITY; FOURIER TRANSFORMATION; HAMILTONIANS; MATRICES; STATISTICAL MECHANICS; SYMMETRY; TRANSFER MATRIX METHOD; VERTEX FUNCTIONS
Descriptors DEC
CALCULATION METHODS; FUNCTIONS; INTEGRAL TRANSFORMATIONS; MATHEMATICAL OPERATORS; MATHEMATICAL SOLUTIONS; MECHANICS; PARTICLE PROPERTIES; QUANTUM OPERATORS; TRANSFORMATIONS

Optional Information

Notes
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